TL;DR
This paper introduces a novel structured nonnegative matrix factorization model for estimating unobservable network traffic flows, capturing temporal patterns with constraints, and demonstrating superior accuracy and scalability on real datasets.
Contribution
The paper proposes a new constrained NMF model with autoregression and orthogonality constraints for improved traffic flow estimation in large networks.
Findings
Outperforms state-of-the-art models in accuracy.
Shows fast convergence with Nesterov accelerated gradient.
Highly scalable to large network datasets.
Abstract
Network traffic matrix estimation is an ill-posed linear inverse problem: it requires to estimate the unobservable origin destination traffic flows, X, given the observable link traffic flows, Y, and a binary routing matrix, A, which are such that Y = AX. This is a challenging but vital problem as accurate estimation of OD flows is required for several network management tasks. In this paper, we propose a novel model for the network traffic matrix estimation problem which maps high-dimension OD flows to low-dimension latent flows with the following three constraints: (1) nonnegativity constraint on the estimated OD flows, (2) autoregression constraint that enables the proposed model to effectively capture temporal patterns of the OD flows, and (3) orthogonality constraint that ensures the mapping between low-dimensional latent flows and the corresponding link flows to be distance…
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